
If  a = b, then b = a. Which property of equality describes this situation?

A.Reflexive Property of Equality

B.Symmetric Property of Equality

C.Transitive Property of Equality

D.Substitution Property of Equality

correct answer

The correct answer is:

**B. Symmetric Property of Equality**

The Symmetric Property of Equality states that if \( a = b \), then \( b = a \). This describes the situation where the order of the equality can be reversed.

Would you like further clarification or more details?

Here are 5 related questions to expand your understanding:

1. What is the Reflexive Property of Equality?
2. How does the Transitive Property of Equality work in mathematical proofs?
3. Can you give an example where the Substitution Property of Equality is used?
4. Why is the Symmetric Property important in solving equations?
5. Are there other properties of equality besides the four listed here?

**Tip:** Understanding these properties is key to manipulating equations in algebra. Always ensure you're applying the correct property based on the situation.

If a = b, then b = a. Which property of equality describes this situation? A. Reflexive Property of Equality B. Symmetric Property of Equality C. Transitive Property of Equality D. Substitution Property of Equality

Explore the Symmetric Property of Equality, which states that if a = b, then b = a. This concept is fundamental in algebra and helps students in Grades 6-8 grasp how equality works when solving equations. Learn with examples and related mathematical properties.

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